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A fast multipole method for layered media based on the application of perfectly matched layers - the 2-D case

机译:基于完全匹​​配层的应用的分层介质快速多极方法-二维情况

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An efficient fast multipole method (FMM) formalism to model scattering from two-dimensional (2-D) microstrip structures is presented. The technique relies on a mixed potential integral equation (MPIE) formulation and a series expression for the Green functions, based on the use of perfectly matched layers (PML). In this way, a new FMM algorithm is developed to evaluate matrix-vector multiplications arising in the iterative solution of the scattering problem. Novel iteration schemes have been implemented and a computational complexity of order O(N) is achieved. The theory is validated by means of several illustrative, numerical examples. This paper aims at elucidating the PML-FMM-MPIE concept and can be seen as a first step toward a PML based multilevel fast multipole algorithm (MLFMA) for 3-D microstrip structures embedded in layered media.
机译:提出了一种有效的快速多极方法(FMM)形式主义,以对二维(2-D)微带结构的散射进行建模。该技术基于完全匹​​配层(PML)的使用,依赖于混合势积分方程(MPIE)公式和Green函数的级数表达式。这样,开发了一种新的FMM算法,以评估在散射问题的迭代解中出现的矩阵矢量乘法。已经实现了新颖的迭代方案,并且实现了O(N)阶的计算复杂度。通过几个说明性的数字示例验证了该理论。本文旨在阐明PML-FMM-MPIE概念,可以视为迈向基于PML的多层分层中嵌入的3-D微带结构的多级快速多极算法(MLFMA)的第一步。

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